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Urtzi Buijs
(joint work with Yves Félix, Aniceto Murillo and Daniel
Tanré)
CIMPA summer school on
Rational Homotopy Theory and its Interactions
Rational homotopy of non-connected
spaces
July 11 < 21, 2016. Rabat, Morocco
CIMPA summer school on
Rational Homotopy Theory and its Interactions
1. A brief introduction
Category of commutative differential Z-graded algebras over Q
Category of simplicial sets
1. A brief introduction
CIMPA summer school on
Rational Homotopy Theory and its Interactions
Theorem
1. A brief introduction
CIMPA summer school on
Rational Homotopy Theory and its Interactions
Theorem
1. A brief introduction
CIMPA summer school on
Rational Homotopy Theory and its Interactions
Theorem
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
2. The cochain functor
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
CIMPA summer school on
Rational Homotopy Theory and its Interactions
3. Points, augmentations and
Maurer-Cartan elements
4. Algebraic models of
non-connected spaces
CIMPA summer school on
Rational Homotopy Theory and its Interactions
CIMPA summer school on
Rational Homotopy Theory and its Interactions
4. Algebraic models of
non-connected spaces
Lemma
Lemma
CIMPA summer school on
Rational Homotopy Theory and its Interactions
4. Algebraic models of
non-connected spaces
Lemma
Theorem
CIMPA summer school on
Rational Homotopy Theory and its Interactions
4. Algebraic models of
non-connected spaces
Corollary
Examples
Examples
CIMPA summer school on
Rational Homotopy Theory and its Interactions
4. Algebraic models of
non-connected spaces
CIMPA summer school on
Rational Homotopy Theory and its Interactions
4. Algebraic models of
non-connected spaces